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Richard Schwartz

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Richard Schwartz is currently a professor of mathematics at Brown University. His accomplishments include a proof of the Goldman-Parker conjecture, and a proof that every triangle all of whose angles are less than 100 degrees has a periodic billiard orbit. The latter statement means that, given a billiards table whose shape is a triangle meeting the angle requirements described, and considering an idealized billiards ball that never slows down once it is hit, there is a path that the billiards ball can follow on that table that repeats itself. An example is that for a 45-45-90 triangle, any orbit that starts with the ball rolling perpendicular to one of the edges of the triangle is a periodic billiard orbit.

[edit] Selected publications

  • Richard Schwartz, "The Quasi-Isometry Classification of Rank One Lattices Publ. Math. IHES (1995) 82 133–168
  • Richard Schwartz, Ideal triangle groups, dented tori, and numerical analysis. Ann. of Math. (2) 153 (2001), no. 3, 533–598. (original proof of the Goldman-Parker conjecture)
  • Richard Schwartz, A better proof of the Goldman-Parker conjecture. Geom. Topol. 9 (2005), 1539–1601

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